Update complexHarmonic.examples.lean
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@ -317,7 +317,11 @@ theorem log_normSq_of_holomorphicOn_is_harmonicOn
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constructor
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· exact hs₂
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· constructor
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· tauto
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· constructor
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· simp
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rw [Complex.mem_slitPlane_iff]
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rw [Complex.mem_slitPlane_iff] at hfz
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simp at hfz
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· have : s₂ = s ∩ s₂ := by
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apply Set.right_eq_inter.mpr
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exact Set.inter_subset_right {z | -f z ∈ Complex.slitPlane} s
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